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Statistical Tests for Force Inference in Heterogeneous Environments.

Alexander S Serov1, François Laurent2, Charlotte Floderer3

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We developed a Bayesian inference method to accurately detect and estimate forces from stochastic trajectories in complex environments. This approach accounts for spurious forces and experimental errors, enabling robust analysis of biomolecular systems.

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Area of Science:

  • Statistical Physics
  • Biophysics
  • Computational Biology

Background:

  • Stochastic trajectories are crucial for understanding molecular dynamics.
  • Heterogeneous environments introduce complexities like spurious forces in Langevin equation models.
  • Accurate force estimation is vital for analyzing biomolecular interactions and functions.

Purpose of the Study:

  • To develop a robust method for detecting and estimating forces in heterogeneous environments using experimental stochastic trajectories.
  • To address the challenge of spurious forces arising from spatially varying diffusivity.
  • To incorporate Bayesian inference for reliable force estimation, accounting for unknown spurious forces and experimental errors.

Main Methods:

  • Utilizing Bayesian inference to reliably infer forces by marginalizing the force posterior over all possible spurious force contributions.
  • Employing a Bayes factor statistical test to determine the presence of forces.
  • Analytical, numerical, and experimental validation of the developed method.

Main Results:

  • A closed-form solution for force estimation, enabling efficient computation and property exploration.
  • Demonstrated reliable inference of forces even in the presence of unknown spurious forces and experimental noise.
  • Successful application and testing on experimental datasets.

Conclusions:

  • The developed Bayesian inference method provides a powerful tool for analyzing forces in complex, heterogeneous systems.
  • The method is integrated into TRamWAy, an open-source platform, facilitating automated analysis of biomolecular trajectories.
  • This work advances the capabilities for quantitative analysis in biophysics and statistical mechanics.